Shear processes in anisotropic anticlinal geostructures under the gravity action
DOI:
https://doi.org/10.24028/gj.v46i6.298880Keywords:
computer modeling, solution of the problem of shell elasticity, gravitational shears of anisotropic anticlinal geostructuresAbstract
Shear deformation and fracture of three-dimensional anisotropic anticlinal geostructures under gravitational loading was simulated to study the theoretical and practical aspects of natural and man-made gravitational shear deformations and fractures based on the variational finite element method for solving the elasticity problem for multilayer orthotropic shells of rotation taking into account shear stiffness. The shear deformation of anisotropic anticlinal geostructures under the action of gravity depends on the shapes, sizes, structure, and elastic properties of differently oriented rocks that make up these geostructures. The stiffer and more compact anticlinal geostructures are subjected to the smallest shear deformation. While maintaining the general shape and stiffness of anticlinal geostructures, the largest shear deformations are observed in the lower middle part of the anticlinal geostructure. To be resistant to gravitational failure, the internal bearing layers of an anticlinal geostructure cannot consist of rocks softer than semi-hard dispersed rocks. The most important elastic characteristics for maintaining the stability of geostructures are Young’s modulus in the longitudinal direction and Poisson’s ratios and shear moduli in arbitrary directions. A decrease in Young’s modulus in the longitudinal direction and shear moduli, as well as an increase in Poisson’s ratios, especially in the internal bearing layers, can lead to catastrophic changes and failures in anticlinal geostructures. A decrease in the geostructure’s outer layer’s elastic properties in different directions leads to noticeable quantitative and qualitative changes in the nature of shear deformation of anisotropic anticlinal geostructures under gravitational loading.
References
Wey, Yu.Ts. (2010). Main characteristics of the Wenchuan earthquake and its impact on dangerous geological processes. Georisk, (1), 10―14 (in Russian).
Grigorenko, A.G., Kuntzel, V.V., Novak, V.E., & Tamutis, Z.P. (1992). Engineering geodynamics: textbook. Kyiv: Lybid, 296 p. (in Russian).
Karnaukhov, V.G., & Kirichok, I.F. (1986). Related problems of the theory of viscoelastic plates and shells. Kyiv: Nauk. Dumka, 224 p. (in Russian).
Kozlov, V.I., & Lubkov, M.V. (1990). Oscillations of multilayer orthotropic shells of revolution with finite shear rigidity. Proc. of the 15th Scientific Conf. of Young Scientists of the Institute of Mechanics of the Academy of Sciences of the Ukrainian SSR, Part II (pp. 439―445). Kiev (in Russian).
Kyul, E.V. (2017). Tectonic landslide massifs of the Central Caucasus. Geology and Geophysics of the South of Russia, (2), 67―81 (in Russian).
Lekhnitskiy, S.G. (1977). Theory of elasticity of anisotropic field. Moscow: Nauka, 415 p. (in Russian).
Lubkov, M.V. (2015). Process of large scale geostructures forming in the continental collision zone. Geoinformatics, (2), 38—45 (in Ukrainian).
Niyazov, R.A. (2015). Landslides caused by the Pamir-Hindu Kush earthquake. Tashkent: State Enterprise «Institute HYDROINGEO», 224 p. (in Russian).
Osipov, V.I. (1999). Dangerous exogenous processes. Moscow: GEOS, 290 p. (in Russian).
Pendin, V.V., & Fomenko, I.K. (2015). Methodology for assessing and forecasting landslide hazard. Moscow: Lenand, 320 p. (in Russian).
Trofimov, V.T. (2005). Soil Science. Moscow: Nauka, 1023 p. (in Russian).
Fomenko, I.K. (2012). Modern trends in slope stability calculations. Engineering Geology, (6), 44―53 (in Russian).
Сruden, D., & Lan, H.X. (2015). Using of the working classification of landslides to assess the danger from a natural slope. Engineering geology for society and territory, 2, 3―12. https://doi.org/10.1007/978-3-319-09057-3_1
Dikau, R., Brunsder, P., Schrott, L., & Ibsen, M.L. (1996). Landslide recognition. Wiley: Chichester, U.K., 251 p.
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